From: “David A. Wagner” <dawagner@phoenix.Princeton.EDU>
To: solman@MIT.EDU
Message Hash: 3721b6780ba322b25fcc73a1fe2cb4c8863d22014179a4bf9621308be156962f
Message ID: <9410032008.AA23352@burn.Princeton.EDU>
Reply To: <9410030816.AA25214@ua.MIT.EDU>
UTC Datetime: 1994-10-03 20:27:46 UTC
Raw Date: Mon, 3 Oct 94 13:27:46 PDT
From: "David A. Wagner" <dawagner@phoenix.Princeton.EDU>
Date: Mon, 3 Oct 94 13:27:46 PDT
To: solman@MIT.EDU
Subject: Re: Anyone seen the 'quantum cryptanalysis' thread?
In-Reply-To: <9410030816.AA25214@ua.MIT.EDU>
Message-ID: <9410032008.AA23352@burn.Princeton.EDU>
MIME-Version: 1.0
Content-Type: text/plain
>
> As I'm sure somebody else has pointed out somewhere along this thread, the
> ability to simultaneously analyze a superposition of an arbitrarilly large
> subset of all possible imputs (as our theoretical quantum cryptanalytic
> device might) implies to ability to solve, in polynomial time, any
> exponential time problem.
>
I just wanted to point out that I'm not sure this is true.
I might be wrong; I'm a total newbie here. However, my impression
was that it is *not* known that "anything in NP is solvable in
quantum polytime (BQP)".
I think it's been shown that, relative to a random oracle, it's not
true that NP is contained in BQP. Then again, I'm told that oracle
results are often misleading and usually not worth a bean. <shrug>
I don't know much about this stuff. :-(
[This oracle result is mentioned in Schor's paper.]
Hopefully someone more clueful than I will explain this stuff :-)
-------------------------------------------------------------------------------
David Wagner dawagner@princeton.edu
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